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Factoring Quadratic Expressions 1. Fill in the missing numbers. (a) (x 3)(x + 4) x2 + x + (b) (x 6)(x + 2) x2 + x + (c) (x +)(x + 2) x2 + 5x + 6 d) (x + 3)(x) x2 6x 27 e) (x +)(x +) x2 + 9x + 14 2.
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How to fill out factoring quadratic expressions:

01
Start by identifying the quadratic expression you need to factor. This can be in the form of ax^2 + bx + c, where a, b, and c are constants.
02
Look for any common factors in the expression. If there is a common factor, factor it out first.
03
Next, check if the quadratic expression can be factored using the difference of squares method. This is applicable if the expression is in the form a^2 - b^2, where a and b are constants.
04
If the expression cannot be factored using the difference of squares method, proceed to factor it using the AC method. This involves finding two numbers, say p and q, whose product is equal to the product of the coefficient of x^2 (a) and the constant term (c), and whose sum is equal to the coefficient of x (b).
05
Once you have found p and q, rewrite the quadratic expression as (ax^2 + px) + (qx + c) and factor it further. Look for common factors within each binomial.
06
If the quadratic expression still cannot be factored, you can resort to using the quadratic formula to find the roots of the equation.
07
Finally, double-check your factored expression by distributing it back and ensuring that it simplifies to the original quadratic expression.

Who needs factoring quadratic expressions:

01
Students studying algebra and quadratic equations in math classes often need to learn how to factor quadratic expressions. Factoring allows them to simplify and solve quadratic equations more easily.
02
Engineers and scientists may also need to factor quadratic expressions in the process of solving equations or modeling real-world phenomena.
03
Factoring quadratic expressions is a fundamental skill for solving various types of mathematical problems, so anyone pursuing a career in fields that require strong mathematical skills may need to know how to factor quadratic expressions.
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